Carleman embedding turns nonlinear semigroups into linear ones whose convergence follows from dissipativity and Trotter-Kato approximation, even for unbounded generators and as 1-integrated semigroups.
Title resolution pending
2 Pith papers cite this work. Polarity classification is still indexing.
2
Pith papers citing it
years
2026 2verdicts
UNVERDICTED 2representative citing papers
Optimal control theory is applied to the coagulation-fragmentation equation, establishing existence, stability via Gamma-convergence, optimality conditions, and numerical evidence that a scalar control can reshape particle size distributions.
citing papers explorer
-
Nonlinear semigroups with unbounded generators under Carleman linearization
Carleman embedding turns nonlinear semigroups into linear ones whose convergence follows from dissipativity and Trotter-Kato approximation, even for unbounded generators and as 1-integrated semigroups.
-
Optimal control of the coagulation-fragmentation equation
Optimal control theory is applied to the coagulation-fragmentation equation, establishing existence, stability via Gamma-convergence, optimality conditions, and numerical evidence that a scalar control can reshape particle size distributions.